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What is (32x −5 y 35 ) − 5 1 ​simplified with positive exponents

asked
User Xhulio
by
8.5k points

2 Answers

4 votes

Answer:

To simplify the expression (32x −5 y 35) − 5^1 with positive exponents, we can first simplify the exponent -5y^35 by taking the reciprocal.

The reciprocal of y^35 is 1/y^35, so now we have (32x/y^35) − 5^1.

Since any number raised to the power of 1 is that number itself, we can rewrite the expression as (32x/y^35) - 5.

So, the simplified expression with positive exponents is (32x/y^35) - 5.

answered
User Semih
by
8.4k points
4 votes
To simplify the expression (32x^(-5)y^35) / 51 with positive exponents, you can apply the following steps:

1. Use the properties of exponents to rewrite the expression:
(32x^(-5)y^35) / 51 = (2^5 * x^(-5) * y^35) / (5 * 2) = (2^4 * x^(-5) * y^35)

2. Combine the coefficients:
2^4 = 16

So, the simplified expression with positive exponents is:
16y^35 / x^5
answered
User Peter Karlsson
by
7.7k points

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